We provide an upper bound for the Gromov width of compact homogeneous Hodge manifolds (M, ω) with b2(M) = 1. As an application we obtain an upper bound on the Seshadri constant ε(L) where L is the ample line bundle on M such that c1(L) = [ ω/π ]
The first part of this thesis investigates the Gromov width of maximal dimensional coadjoint orbits ...
Abstract. Let G be a compact connected Lie group G and T its maximal torus. The coadjoint orbit Oλ t...
We show that the Weyl law for the volume spectrum in a compact Riemannian manifold conjectured by Gr...
We provide an upper bound for the Gromov width of compact homogeneous Hodge manifolds (M, ω) with b2...
Abstract We show that the Gromov width of the Grassmannian of com-plex k-planes in Cn is equal to on...
This thesis is devoted to the problem of estimating the size of balls that can be symplectically emb...
We determine upper asymptotic estimates of Kolmogorov and linear $n$-widths of unit balls in Sobolev...
The first part of this thesis investigates the Gromov width of maximal dimensional coadjoint orbits ...
Abstract. We use the Gelfand-Tsetlin pattern to construct an effective Hamil-tonian, completely inte...
Using a functional inequality, the essential spectrum and eigenvalues are estimated for Laplace-type...
Inspired by the work of G. Lu [35] on pseudo symplectic capacities we obtain several results on the ...
The Urysohn d-width of a metric space quantifies how closely it can be approximated by a d-dimension...
Abstract. Let G be a compact connected Lie group G and T its maximal torus. The coadjoint orbit Oλ t...
Using a functional inequality, the essential spectrum and eigenvalues are estimated for Laplace-type...
Abstract. We find an upper bound for the Gromov width of coadjoint orbits of U(n) with respect to th...
The first part of this thesis investigates the Gromov width of maximal dimensional coadjoint orbits ...
Abstract. Let G be a compact connected Lie group G and T its maximal torus. The coadjoint orbit Oλ t...
We show that the Weyl law for the volume spectrum in a compact Riemannian manifold conjectured by Gr...
We provide an upper bound for the Gromov width of compact homogeneous Hodge manifolds (M, ω) with b2...
Abstract We show that the Gromov width of the Grassmannian of com-plex k-planes in Cn is equal to on...
This thesis is devoted to the problem of estimating the size of balls that can be symplectically emb...
We determine upper asymptotic estimates of Kolmogorov and linear $n$-widths of unit balls in Sobolev...
The first part of this thesis investigates the Gromov width of maximal dimensional coadjoint orbits ...
Abstract. We use the Gelfand-Tsetlin pattern to construct an effective Hamil-tonian, completely inte...
Using a functional inequality, the essential spectrum and eigenvalues are estimated for Laplace-type...
Inspired by the work of G. Lu [35] on pseudo symplectic capacities we obtain several results on the ...
The Urysohn d-width of a metric space quantifies how closely it can be approximated by a d-dimension...
Abstract. Let G be a compact connected Lie group G and T its maximal torus. The coadjoint orbit Oλ t...
Using a functional inequality, the essential spectrum and eigenvalues are estimated for Laplace-type...
Abstract. We find an upper bound for the Gromov width of coadjoint orbits of U(n) with respect to th...
The first part of this thesis investigates the Gromov width of maximal dimensional coadjoint orbits ...
Abstract. Let G be a compact connected Lie group G and T its maximal torus. The coadjoint orbit Oλ t...
We show that the Weyl law for the volume spectrum in a compact Riemannian manifold conjectured by Gr...
DOI
Add to ORKG